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离散数学及其应用(英文精编版第7版)/经典原版书库

离散数学及其应用(英文精编版第7版)/经典原版书库

  • 出版社: 机械工业
  • 作者: (美)肯尼思H.罗森|改编:陈琼
  • 商品条码: 9787111555360
  • 版次: 1
  • 开本: 16开
  • 页数: 537
  • 出版年份: 2017
  • 印次: 1
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内容简介
肯尼思H.罗森著的《离散数学及其应用》一书是 介绍离散数学理论和方法的经典教材,全书内容全面 、由浅入深、通俗易懂,已经成为全球采用率最高的 离散数学教材,被众多名校用作教材,并获得了极大 的成功。作者参考教师和学生的反馈,并结合自身对 教育的洞察,在第7版中做了大量的改进。使其成为 更有效的教学工具。 本书基于该书第7版进行改编,保留了国内离散 数学课程涉及的基本内容,更加适合作为国内高校计 算机及相关专业本科生的离散数学课程教材。
作者简介
肯尼思H.罗森(Kenneth H.Rosen)于1972年获密歇根大学安娜堡分校数学学士学位,1976年获麻省理工学院数学博士学位,其博士论文研究的是数论,导师是Harold Stark。Rosen曾就职于科罗拉多大学、俄亥俄州立大学、缅因大学,后加盟贝尔实验室,现为AT&T实验室杰出成员。此外,他还是CRC出版社离散数学丛书的主编。Rosen博士在专业期刊上发表过许多关于数论和数学建模的文章。《初等数论及其应用》和《离散数学及其应用》这两本书均被国际上几百所大学广为采用。
目录
The Adapter 's Words Preface About the Author The Companion Website To the Student List of Symbols 1 The Foundations: Logic and Proofs 1.1 Propositional Logic 1.2 Applications of Propositional Logic 1.3 Propositional Equivalences 1.4 Predicates and Quantifiers 1.5 Nested Quantifiers 1.6 Rules of Inference 1.7 Introduction to Proofs 1.8 Proof Methods and Strategy End-of-Chapter Material 2 Basic Structures: Sets, Functions, Sequences, Sums, and Matrices 2.1 Sets 2.2 Set Operations 2.3 Functions 2.4 Sequences and Summations 2.5 Cardinality of Sets 2.6 Matrices End-of-Chapter Material 3 Counting 3.1 The Basics of Counting 3.2 The Pigeonhole Principle 3.3 Permutations and Combinations 3.4 Binomial Coefficients and Identities 3.5 Generalized Permutations and Combinations 3.6 Generating ermutations and Combinations End-of-Chapter Material 4 Advanced Counting Techniques 4.1 Applications of Recurrence Relations 4.2 Solving Linear Recurrence Relations 4.3 Divide-and-Conquer Algorithms and Recurrence Relations 4.4 Generating Functions 4.5 Inclusion朎xclusion 4.6 Applications of Inclusion朎xclusion End-of-Chapter Material 5 Relations 5.1 Relations and Their Properties 5.2 n-ary Relations and Their Applications 5.3 Representing Relations 5.4 Closures of Relations 5.5 Equivalence Relations 5.6 Partial Orderings End-of-Chapter Material 6 Graphs 6.1 Graphs and Graph Models 6.2 Graph Terminology and Special Types of Graphs 6.3 Representing Graphs and Graph Isomorphism 6.4 Connectivity 6.5 Euler and Hamilton Paths 6.6 Shortest-Path Problems 6.7 Planar Graphs 6.8 Graph Coloring End-of-Chapter Material 7 Trees 7.1 Introduction to Trees 7.2 Applications of Trees 7.3 Tree Traversal 7.4 Spanning Trees 7.5 Minimum Spanning Trees End-of-Chapter Material 8 Boolean Algebra 8.1 Boolean Functions 8.2 Representing Boolean Functions 8.3 Logic Gates 8.4 Minimization of Circuits End-of-Chapter Material Suggested Readings Answers to Exercises

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